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On a Nonlinear Mixed Problem for a Parabolic Equation with a Nonlocal Condition
by
Djerad, Abdelkader
, Hameida, Ali
, Memou, Ameur
in
energy inequality
/ Functional analysis
/ Hilbert space
/ Inequality
/ integral boundary conditions
/ Operators (mathematics)
/ Partial differential equations
/ second order parabolic equation
/ strong solution
/ weak solution
2021
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On a Nonlinear Mixed Problem for a Parabolic Equation with a Nonlocal Condition
by
Djerad, Abdelkader
, Hameida, Ali
, Memou, Ameur
in
energy inequality
/ Functional analysis
/ Hilbert space
/ Inequality
/ integral boundary conditions
/ Operators (mathematics)
/ Partial differential equations
/ second order parabolic equation
/ strong solution
/ weak solution
2021
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Do you wish to request the book?
On a Nonlinear Mixed Problem for a Parabolic Equation with a Nonlocal Condition
by
Djerad, Abdelkader
, Hameida, Ali
, Memou, Ameur
in
energy inequality
/ Functional analysis
/ Hilbert space
/ Inequality
/ integral boundary conditions
/ Operators (mathematics)
/ Partial differential equations
/ second order parabolic equation
/ strong solution
/ weak solution
2021
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On a Nonlinear Mixed Problem for a Parabolic Equation with a Nonlocal Condition
Journal Article
On a Nonlinear Mixed Problem for a Parabolic Equation with a Nonlocal Condition
2021
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Overview
The aim of this work is to prove the well-posedness of some linear and nonlinear mixed problems with integral conditions defined only on two parts of the considered boundary. First, we establish for the associated linear problem a priori estimate and prove that the range of the operator generated by the considered problem is dense using a functional analysis method. Then by applying an iterative process based on the obtained results for the linear problem, we establish the existence, uniqueness and continuous dependence of the weak solution of the nonlinear problem.
Publisher
MDPI AG
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